Simplify the Matrix
Problem
Solution
Identify the operation as scalar multiplication of a matrix, where every element inside the matrix must be multiplied by the scalar
3 Multiply each element in the first row by
3 3 (-6) = -18, (-1) = -3, (-3) = -9, (-6) = -18, (-1) = -3,a*n*d (9) = 27$.Multiply each element in the second row by
3 3 (2) = 6, (-1) = -3, (4) = 12, (3) = 9, (-7) = -21,a*n*d (1) = 3$.Multiply each element in the third row by
3 3 (0) = 0, (2) = 6, (-7) = -21, (-9) = -27, (6) = 18,a*n*d (-7) = -21$.Multiply each element in the fourth row by
3 3 (-3) = -9, (2) = 6, (-6) = -18, (-11) = -33, (-6) = -18,a*n*d (0) = 0$.Multiply each element in the fifth row by
3 3 (-7) = -21, (-1) = -3, (5) = 15, (-5) = -15, (13) = 39,a*n*d (-4) = -12$.Multiply each element in the sixth row by
3 3 (1) = 3, (-5) = -15, (-9) = -27, (6) = 18, (-1) = -3,a*n*d (5) = 15$.
Final Answer
Want more problems? Check here!